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    Coursera
    1. Convolutional Neural Networks
    2. Week 4
    3. Special Applications: Face Recognition & Neural Style Transfer
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        Quiz: Special Applications: Face Recognition & Neural Style Transfer
        10 questions
    QuizQuiz • 30 min30 minutes

    Special Applications: Face Recognition & Neural Style Transfer

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    Special Applications: Face Recognition & Neural Style Transfer
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    Special Applications: Face Recognition & Neural Style Transfer

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    1.
    Question 1

    Face verification requires comparing a new picture against one person’s face, whereas face recognition requires comparing a new picture against K person’s faces.

    1 / 1 point
    Check
    Correct

    Correct.

    2.
    Question 2

    Why do we learn a function d(img1,img2)d(img1, img2)d(img1,img2) for face verification? (Select all that apply.)

    1 / 1 point
    Check
    Correct

    This is true as explained in the lecture.

    Check
    Correct

    No

    3.
    Question 3

    In order to train the parameters of a face recognition system, it would be reasonable to use a training set comprising 100,000 pictures of 100,000 different persons.

    1 / 1 point
    Check
    Correct

    Correct, to train a network using the triplet loss you would need several pictures of the same person.

    4.
    Question 4

    Which of the following is a correct definition of the triplet loss? Consider that α>0\alpha > 0α>0. (We encourage you to figure out the answer from first principles, rather than just refer to the lecture.)

    1 / 1 point
    Check
    Correct

    Correct

    5.
    Question 5

    Consider the following Siamese network architecture:

    The upper and lower neural networks have different input images, but have exactly the same parameters.

    1 / 1 point
    Check
    Correct

    Yes it is true, parameters are shared among these two networks.

    6.
    Question 6

    You train a ConvNet on a dataset with 100 different classes. You wonder if you can find a hidden unit which responds strongly to pictures of cats. (I.e., a neuron so that, of all the input/training images that strongly activate that neuron, the majority are cat pictures.) You are more likely to find this unit in layer 4 of the network than in layer 1.

    1 / 1 point
    Check
    Correct

    Yes, this neuron understands complex shapes (cat pictures) so it is more likely to be in a deeper layer than in the first layer.

    7.
    Question 7

    Neural style transfer is trained as a supervised learning task in which the goal is to input two images (xxx), and train a network to output a new, synthesized image (yyy).

    1 / 1 point
    Check
    Correct

    Yes, Neural style transfer is about training on the pixels of an image to make it look artistic, it is not learning any parameters.

    8.
    Question 8

    In the deeper layers of a ConvNet, each channel corresponds to a different feature detector. The style matrix G[l]G^{[l]}G[l] measures the degree to which the activations of different feature detectors in layer lll vary (or correlate) together with each other.

    1 / 1 point
    Check
    Correct

    Yes, the style matrix G[l]G^{[l]}G[l] can be seen as a matrix of cross-correlations between the different feature detectors.

    9.
    Question 9

    In neural style transfer, what is updated in each iteration of the optimization algorithm?

    1 / 1 point
    Check
    Correct

    Yes, neural style transfer is different from many of the algorithms you've seen up to now, because it doesn't learn any parameter, instead it learns directly the pixels of an image.

    10.
    Question 10

    You are working with 3D data. You are building a network layer whose input volume has size 32x32x32x16 (this volume has 16 channels), and applies convolutions with 32 filters of dimension 3x3x3 (no padding, stride 1). What is the resulting output volume?

    1 / 1 point
    Check
    Correct

    Correct, you have used the formula ⌊n[l−1]−f+2×ps⌋+1=n[l]\lfloor \frac{n^{[l-1]} - f + 2 \times p}{s} \rfloor + 1 = n^{[l]}⌊sn[l−1]−f+2×p​⌋+1=n[l] over the three first dimensions of the input data.